Recursive and non-recursive algorithm binary tree preorder, preorder and post-order traversal, and the level traversal algorithms. Binary Tree is represented by algebraic expressions, each node of the tree, including an operational tree algebraic expression contains " +" , " -" , " *" , " /" , and an integer without error, according to the first multiplication and division principles of construction of binary addition and subtraction. Construct a Huffman tree, the output of the corresponding Huffman coding and the average length.

tree\1.cpp
....\1.dsp
....\1.dsw
....\1.ncb
....\1.opt
....\1.plg
....\2.c
....\2.dsp
....\2.dsw
....\2.ncb
....\2.opt
....\2.plg
....\3.cpp
....\3.dsp
....\3.dsw
....\3.ncb
....\3.opt
....\3.plg
....\Debug\1.exe
....\.....\1.ilk
....\.....\1.obj
....\.....\1.pch
....\.....\1.pdb
....\.....\2.pch
....\.....\3.exe
....\.....\3.ilk
....\.....\3.obj
....\.....\3.pch
....\.....\3.pdb
....\.....\vc60.idb
....\.....\vc60.pdb
....\Debug
....\exp7-7.cpp
....\tree.doc
tree

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